In the given figure, POQ is a line Ray OR is perpendicular to line PQ, OS is another ray lying between rays OP and OR . then ROS =
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It is given that OR ⊥ PQ
∠POR = 90º
∠POS + ∠SOR = 90º
∠ROS = 90º − ∠POS … (1)
∠QOR = 90º (As OR ⊥ PQ)
∠QOS − ∠ROS = 90º
∠ROS = ∠QOS − 90º … (2)
On adding equations (1) and (2),
we obtain 2 ∠ROS = ∠QOS − ∠POS
∠ROS = 1/2(∠QOS − ∠POS)
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